Gauge gravity vacuum in constraintless Clairaut-type formalism

Abstract

The gauged Lorentz theory with torsion has been argued to have an effective theory whose non-trivial background is responsible for background gravitational curvature if torsion is treated as a quantum-mechanical variable against a background of constant curvature. We use the CDG decomposition to argue that such a background can be found without including torsion. Adapting our previously published Clairaut-based treatment of QCD, we go on to study the implications for second quantisation.

21 pages, Ver. 6: abstract changed, bibliography updated, negative kinetic energy terms are avoided by Wick rotation to Euclidean space, results are modified. arXiv admin note: text overlap with arXiv:1411.6968)

References in corpus (7)

• Gauge-invariant gluon mass, infrared Abelian dominance and stability of magnetic vacuum
• Wilson loop and magnetic monopole through a non-Abelian Stokes theorem
• Torsion as a dynamic degree of freedom of quantum gravity
• Cho-Duan-Ge decomposition of QCD in the constraintless Clairaut-type formalism
• Extending SU(2) to SU(N) QCD
• Dirac Quantization of Restricted QCD
• Confinement, Vacuum Structure: from QCD to Quantum Gravity